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https://github.com/IfcOpenShell/IfcOpenShell.git
synced 2026-08-10 01:41:57 +00:00
Fixes vertical clothoid, vertical circle, and horizontal cubic cases for alignment
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@@ -351,6 +351,8 @@ class curve_segment_evaluator {
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segment_type_t segment_type_;
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const IfcSchema::IfcCurve* curve_;
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double projected_length_;
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std::shared_ptr<segment_geometry_adjuster> geometry_adjuster;
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std::optional<std::function<Eigen::Matrix4d(double)>> eval_;
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@@ -401,13 +403,13 @@ class curve_segment_evaluator {
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}
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void set_spiral_function(mapping* mapping_, const IfcSchema::IfcSpiral* c, double s, std::function<double(double)> fnX, std::function<double(double)> fnY) {
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if (segment_type_ == ST_HORIZONTAL || segment_type_ == ST_VERTICAL) {
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if (segment_type_ == ST_HORIZONTAL) {
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auto start = start_;
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projected_length_ = length_;
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auto segment_type = segment_type_;
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geometry_adjuster = std::make_shared<GEOMETRY_ADJUSTER>(mapping_, segment_type_, inst_, next_inst_);
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using boost::math::quadrature::trapezoidal;
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auto start_x = s ? trapezoidal(fnX, 0.0, start / s) : 0.0;
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auto start_y = s ? trapezoidal(fnY, 0.0, start / s) : 0.0;
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auto start_x = s ? boost::math::quadrature::trapezoidal(fnX, 0.0, start / s) : 0.0;
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auto start_y = s ? boost::math::quadrature::trapezoidal(fnY, 0.0, start / s) : 0.0;
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auto start_dx = s ? fnX(start / s)/s : 0.0;
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auto start_dy = s ? fnY(start / s)/s : 0.0;
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eval_ = [start, s, start_x, start_y, start_dx,start_dy,fnX, fnY, segment_type, geometry_adjuster = this->geometry_adjuster](double u) {
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@@ -418,8 +420,8 @@ class curve_segment_evaluator {
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auto a = 0.0;
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auto b = s ? u / s : 0.0;
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auto x = trapezoidal(fnX, a, b) - start_x;
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auto y = trapezoidal(fnY, a, b) - start_y;
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auto x = boost::math::quadrature::trapezoidal(fnX, a, b) - start_x;
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auto y = boost::math::quadrature::trapezoidal(fnY, a, b) - start_y;
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auto x1 = x * start_dx + y * start_dy;
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auto y1 = -x * start_dy + y * start_dx;
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@@ -439,6 +441,53 @@ class curve_segment_evaluator {
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m.col(3) = Eigen::Vector4d(x, y, 0.0, 1.0);
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return geometry_adjuster->transform_and_adjust(u,m);
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};
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} else if (segment_type_ == ST_VERTICAL) {
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// This functor is f'(x) = dy/dx
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auto df = [fnX,fnY](double t) -> double {
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return fnY(t) / fnX(t);
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};
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// This functor computes the curve length
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// Integral (sqrt (f'(x) ^ 2 + 1)dx
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auto fc = [df](double x) -> double {
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auto fs = [df](double x) -> double {
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return sqrt(pow(df(x), 2) + 1);
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};
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auto s = boost::math::quadrature::trapezoidal(fs, 0.0, x);
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return s;
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};
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eval_ = [s,fnX,fnY,fc](double u) -> Eigen::Matrix4d {
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// find x when u - s = 0
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std::uintmax_t max_iter = 5000;
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auto max_iter_ = max_iter;
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auto tol = [](double a, double b) { return fabs(b - a) < 1.0E-09; };
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auto ux = u;
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try {
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auto f = [fc, u](double x) -> double { return fc(x) - u; };
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auto result = boost::math::tools::bracket_and_solve_root(f, u, 2.0, true, tol, max_iter);
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ux = result.first;
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} catch (...) {
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Logger::Warning("root solver failed");
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}
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// integration limits, integrate from a to b
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auto a = 0.0;
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auto b = s ? u / s : 0.0;
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auto y = boost::math::quadrature::trapezoidal(fnY, a, b); // - start_y;
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auto dx = s ? fnX(b)/s : 1.0;
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auto dy = s ? fnY(b)/s : 0.0;
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Eigen::Matrix4d m;
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m.col(0) = Eigen::Vector4d(dx, dy, 0, 0);
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m.col(1) = Eigen::Vector4d(-dy, dx, 0, 0);
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m.col(2) = Eigen::Vector4d(0, 0, 1.0, 0);
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m.col(3) = Eigen::Vector4d(0.0, y, 0.0, 1.0);
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return m;
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};
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}
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else if (segment_type_ == ST_CANT) {
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auto cant_adjuster_ = std::make_shared<cant_adjuster>(mapping_, segment_type_, inst_, next_inst_);
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@@ -579,8 +628,10 @@ class curve_segment_evaluator {
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geometry_adjuster = std::make_shared<GEOMETRY_ADJUSTER>(mapping_, segment_type_, inst_, next_inst_);
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projected_length_ = length_;
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eval_ = [R, start_x, start_y, start_angle, sign_l, segment_type, geometry_adjuster = this->geometry_adjuster](double u)
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{
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// u is measured along the circle
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auto angle = start_angle + sign_l * u / R;
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auto dx = cos(angle);
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@@ -599,15 +650,32 @@ class curve_segment_evaluator {
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}
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else if (segment_type_ == ST_VERTICAL) {
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auto R = c->Radius() * length_unit_;
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auto start_angle = start_/R;
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auto end_angle = start_angle + length_ / R;
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auto u_end = R * (cos(end_angle)-cos(start_angle));
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auto sign_l = sign(length_);
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geometry_adjuster = std::make_shared<GEOMETRY_ADJUSTER>(mapping_, segment_type_, inst_, next_inst_);
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const auto& p = taxonomy::cast<taxonomy::matrix4>(mapping_->map(inst_->Placement()))->ccomponents();
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auto ys = p.col(3)(1) * length_unit_;
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projected_length_ = u_end;
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eval_ = [ys,R,u_end,start_angle,end_angle,sign_l](double u) -> Eigen::Matrix4d {
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// u is measured along the x-axis, not along the circle
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auto theta = start_angle + u * (end_angle - start_angle) / u_end;
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auto x = u;
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//auto y = ys + R * (sin(theta) - sin(start_angle));
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auto y = ys - sign_l*(sqrt(R * R - pow(R * cos(start_angle) + u, 2)) - sqrt(R * R - pow(R * cos(start_angle), 2)));
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auto dx = sin(theta);
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auto dy = -cos(theta);
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eval_ = [R, sign_l, geometry_adjuster = this->geometry_adjuster](double u) -> Eigen::Matrix4d {
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auto y = sign_l * (R - sqrt(R*R - u*u));
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Eigen::Matrix4d m = Eigen::Matrix4d::Identity();
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m.col(0) = Eigen::Vector4d(dx, dy, 0, 0);
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m.col(1) = Eigen::Vector4d(-dy, dx, 0, 0);
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m.col(2) = Eigen::Vector4d(0, 0, 1, 0);
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m.col(3) = Eigen::Vector4d(u, y, 0.0, 1.0);
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return geometry_adjuster->transform_and_adjust(u, m);
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return m;
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};
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} else if (segment_type_ == ST_CANT) {
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Logger::Warning(std::runtime_error("Use of IfcCircle for cant is not supported"));
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@@ -638,7 +706,7 @@ class curve_segment_evaluator {
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auto p = pl->Points();
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if (p->size() < 2)
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{
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throw std::runtime_error("invalid polyline - must have at least 2 points"); // this should never happen, but just in case it does
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Logger::Error(std::runtime_error("invalid polyline - must have at least 2 points")); // this should never happen, but just in case it does
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}
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auto std_compare = [](double u_start, double u, double u_end) {return u_start <= u && u < u_end; };
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@@ -716,6 +784,8 @@ class curve_segment_evaluator {
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geometry_adjuster = std::make_shared<GEOMETRY_ADJUSTER>(mapping_, segment_type_, inst_, next_inst_);
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projected_length_ = length_;
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eval_ = [fns, geometry_adjuster = this->geometry_adjuster](double u) {
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auto iter = std::find_if(fns.cbegin(), fns.cend(), [=](const auto& fn)
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{
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@@ -755,6 +825,8 @@ class curve_segment_evaluator {
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auto px = c[0] * length_unit_;
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auto py = c[1] * length_unit_;
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projected_length_ = length_;
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geometry_adjuster = std::make_shared<GEOMETRY_ADJUSTER>(mapping_, segment_type_, inst_, next_inst_);
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if (segment_type_ == ST_HORIZONTAL || segment_type_ == ST_VERTICAL) {
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@@ -797,7 +869,48 @@ class curve_segment_evaluator {
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if (segment_type_ == ST_HORIZONTAL) {
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// @rb need to work on this - u is distance along curve, this differs from vertical where u = x
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eval_ = [start=start_,coeffX,coeffY,length_unit,geometry_adjuster = this->geometry_adjuster](double u) -> Eigen::Matrix4d {
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projected_length_ = length_;
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// This functor evalutes the derivative of the Y polynomial
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auto df = [coeffY, length_unit](double x) -> double {
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auto begin = std::next(coeffY.begin());
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auto iter = begin;
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auto end = coeffY.end();
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auto length_conversion = length_unit;
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double value = 0;
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for (; iter != end; iter++) {
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auto exp = std::distance(begin, iter);
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auto coeff = (*iter) * length_conversion;
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value += (double)exp * coeff * pow(x, exp);
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length_conversion /= length_unit;
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}
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return value;
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};
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// This functor computes the curve length
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// Integral (sqrt (f'(x) ^ 2 + 1)dx
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auto fc = [df](double x) -> double {
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auto fs = [df](double x) -> double {
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return sqrt(pow(df(x), 2) + 1);
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};
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auto s = boost::math::quadrature::trapezoidal(fs, 0.0, x);
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return s;
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};
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eval_ = [start=start_,coeffX,coeffY,length_unit,geometry_adjuster = this->geometry_adjuster, fc](double u) -> Eigen::Matrix4d {
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// find x when u - s = 0
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std::uintmax_t max_iter = 5000;
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auto max_iter_ = max_iter;
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auto tol = [](double a, double b) { return fabs(b - a) < 1.0E-09; };
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auto ux = u;
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try {
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auto f = [fc, u](double x) -> double { return fc(x) - u; };
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auto result = boost::math::tools::bracket_and_solve_root(f, u, 2.0, true, tol, max_iter);
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ux = result.first;
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} catch (...) {
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Logger::Warning("root solver failed");
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}
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std::array<const std::vector<double>*, 2> coefficients{&coeffX, &coeffY};
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std::array<double, 2> position{0.0, 0.0}; // = SUM(coeff*u^pos)
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std::array<double, 2> slope{0.0, 0.0}; // slope is derivative of the curve = SUM( coeff*pos*u^(pos-1) )
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@@ -808,10 +921,10 @@ class curve_segment_evaluator {
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for (auto iter = begin; iter != end; iter++) {
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auto exp = std::distance(begin, iter);
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auto coeff = (*iter) * length_conversion;
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position[i] += coeff * (pow(u + start, exp) - pow(start,exp));
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position[i] += coeff * (pow(ux /*+ start*/, exp)/* - pow(start, exp)*/);
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if (iter != begin) {
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slope[i] += coeff * exp * pow(u + start, exp - 1);
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slope[i] += coeff * exp * pow(ux/* + start*/, exp - 1);
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}
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length_conversion /= length_unit;
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@@ -833,6 +946,8 @@ class curve_segment_evaluator {
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};
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}
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else if (segment_type_ == ST_VERTICAL) {
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projected_length_ = length_;
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auto p = inst_->Placement()->Location()->as<IfcSchema::IfcCartesianPoint>();
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double sx = p->Coordinates()[0] * length_unit_;
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double sy = p->Coordinates()[1] * length_unit_;
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@@ -879,52 +994,6 @@ class curve_segment_evaluator {
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return Eigen::Matrix4d::Identity();
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};
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}
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//eval_ = [start = start_, coeffX, coeffY, segment_type, length_unit, geometry_adjuster = this->geometry_adjuster](double u) {
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// std::array<const std::vector<double>*, 2> coefficients{&coeffX, &coeffY};
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// std::array<double, 2> position{0.0, 0.0}; // = SUM(coeff*u^pos)
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// std::array<double, 2> slope{0.0, 0.0}; // slope is derivative of the curve = SUM( coeff*pos*u^(pos-1) )
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// for (int i = 0; i < 2; i++) { // loop over X and Y
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// auto length_conversion = length_unit;
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// auto begin = coefficients[i]->cbegin();
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// auto end = coefficients[i]->cend();
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// for (auto iter = begin; iter != end; iter++) {
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// auto exp = std::distance(begin, iter);
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// auto coeff = (*iter)*length_conversion;
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// position[i] += coeff * pow(u+start, exp);
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// if (iter != begin) {
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// slope[i] += coeff * exp * pow(u+start, exp - 1);
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// }
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// length_conversion /= length_unit;
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// }
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// }
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// auto x = position[0];
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// auto y = position[1];
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// auto dx = slope[0];
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// auto dy = slope[1];
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// Eigen::Matrix4d m;
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// if (segment_type == ST_HORIZONTAL || segment_type == ST_VERTICAL) {
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// rotate about the Z-axis
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// m.col(0) = Eigen::Vector4d(dx, dy, 0, 0); // vector tangent to the curve, in the direction of the curve
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// m.col(1) = Eigen::Vector4d(-dy, dx, 0, 0); // vector perpendicular to the curve, towards the left when looking from start to end along the curve (this is used for IfcAxis2PlacementLinear.RefDirection when it is not provided)
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// m.col(2) = Eigen::Vector4d(0, 0, 1.0, 0); // cross product of x and y and will always be up (this is used for IfcAxis2PlacementLinear.Axis when it is not provided)
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// m.col(3) = Eigen::Vector4d(x, y, 0.0, 1.0);
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// }
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// else if (segment_type == ST_CANT) {
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// Logger::Warning(std::runtime_error("Use of IfcPolynomialCurve for cant is not supported"));
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// m = Eigen::Matrix4d::Identity();
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// } else {
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// Logger::Error(std::runtime_error("Unexpected segment type encountered"));
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// m = Eigen::Matrix4d::Identity();
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// }
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// return geometry_adjuster->transform_and_adjust(u+start, m);
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// };
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}
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// Take the boost::type value from mpl::for_each and test it against our curve instance
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@@ -936,7 +1005,7 @@ class curve_segment_evaluator {
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}
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double length() const {
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return length_;
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return segment_type_ == ST_HORIZONTAL ? length_ : projected_length_;
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}
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const std::optional<std::function<Eigen::Matrix4d(double)>>& evaluation_function() const {
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